00:01
In this question, we have a chain of length l, total mass m, release from rest, if it's lower n, touching the top of the table.
00:08
And we want to find the force exited by the table on the chain, after the chain has fallen through a distance x.
00:16
Okay, so, and we assume each link comes to rest, the instance it reaches the table.
00:22
So to find a force exited by the table on the chain, okay, so this is equal to the normal force.
00:46
The normal force that is acting on the chain that is already on the table, plus the impulsive force due to the change in momentum of the falling chain.
01:33
So first we need to find a normal force.
01:40
So this is just m g times x over l.
01:46
Okay, so yeah, so only x portion of the x over l fraction of the chain is on the table.
02:00
So and then you multiply by the total mass and then multiply by g, that's the normal force by acting by the acting exited by the table on the chain...